activity
20152022
most citedStability Properties Of The Plethysm: A Combinatorial Approach

5 citations · 9 across the 6 of their papers we have counts for

collaborators

13 papers

math.CO2022

c-functions and Macdonald polynomials

Laura Colmenarejo, Arun Ram

This is a paper about -functions and Macdonald polynomials. There are -function formulas for -expansions of and , principal specializations of and $E_…

math.CO2020

Chromatic symmetric functions of Dyck paths and q-rook theory (extended abstract)

Laura Colmenarejo, Alejandro H. Morales, Greta Panova

The chromatic symmetric function (CSF) of Dyck paths of Stanley and its Shareshian-Wachs -analogue have important connections to Hessenberg varieties, diagonal harmonics, and LL…

math.CO2020

Counting -Naples parking functions through permutations and the -Naples area statistic

Laura Colmenarejo, Pamela E. Harris, Zakiya Jones +4

We recall that the -Naples parking functions of length (a generalization of parking functions) are defined by requiring that a car which finds its preferred spot occupied mu…

math.RT2019

Singular Nonsymmetric Macdonald Polynomials and Quasistaircases

Laura Colmenarejo, Charles F. Dunkl

Singular nonsymmetric Macdonald polynomials are constructed by use of the representation theory of the Hecke algebras of the symmetric groups. These polynomials are labeled by quas…

math-ph2019

Connections between vector-valued and highest weight Jack and Macdonald polynomials

Laura Colmenarejo, Charles F. Dunkl, Jean-Gabriel Luque

We analyze conditions under which a projection from the vector-valued Jack or Macdonald polynomials to scalar polynomials has useful properties, especially commuting with the actio…

math.CO2019

An insertion algorithm on multiset partitions with applications to diagram algebras

Laura Colmenarejo, Rosa Orellana, Franco Saliola +2

We generalize the Robinson-Schensted-Knuth algorithm to the insertion of two row arrays of multisets. This generalization leads to new enumerative results that have representation…